$\Omega$ is infinite set, $X$ is a primitive permutation group on $\Omega$, then
why if $Alt(\Omega) \leq X$ (that is, $Alt(\Omega)$ is a subgroup of $X$), then $X$ is highly transitive?
$\Omega$ is infinite set, $X$ is a primitive permutation group on $\Omega$, then
why if $Alt(\Omega) \leq X$ (that is, $Alt(\Omega)$ is a subgroup of $X$), then $X$ is highly transitive?
Copyright © 2021 JogjaFile Inc.